∫tsec2(t2)tan4(t2)dt\int t\sec^2\left(t^2\right)\tan^4\left(t^2\right)dt∫tsec2(t2)tan4(t2)dt
a2−69+9a^2-69+9a2−69+9
x+2x2+x3x+2x^2+x^3x+2x2+x3
−x2−2x+1x+1\frac{-x^2-2x+1}{x+1}x+1−x2−2x+1
∫100x3cos(5x4+3)dx\int100x^3cos\left(5x^4+3\right)dx∫100x3cos(5x4+3)dx
3x−2<4−x3x-2<4-x3x−2<4−x
limx→0((7e6x−7)sin(x))\lim_{x\to0}\left(\frac{\left(7e^{6x}-7\right)}{sin\left(x\right)}\right)x→0lim(sin(x)(7e6x−7))
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